An electron is accelerated through a potential of 120V. Find its de Broglie
wavelength
Answers
Given : Entity in question - electron
Potential : 120 Volt
Find : de Broglie wavelength of electron at given potential.
Solution : To find de Broglie wavelength with respect to potential, the formula used is : lambda = h/√(2*m*e*V). In the formula, h is planck's constant, m is mass of electron, e is charge of electron and V is potential difference.
Solving by keeping the constant values, the formula will be :
lambda = 1.22/√V nanometre
lambda = 0.11 nanometre
Hence, the de Broglie wavelength of an electron is accelerated through a potential of 120V is 0.11 nanometre.
Answer:
0.1121 nm
Explanation:
- Given :- V = 120V
- To find :- de Broglie wavelength of electron(lambda) in nm
- Formula :- 1.228/√V
- Calculation :-
From formula,
lambda = 1.228/√120
Using log- antilog
= antilog { log (1.228)-0.5× log (120)}.
.°. [√ has ½ power in decimal 0.5]
= antilog {0.0892 - 0.5× 2.0792}
= antilog { 1.0496}
= 0.1121 nm
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